Handbook of Complex Analysis

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advanced graduate mathematics
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analytic continuation techniques
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Automorphism Group
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Biholomorphic Map
boundary value problem solutions
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Cauchy Integral
Cauchy Integral Formula
Cauchy Operator
Cauchy Riemann Equation
Closed Unit Disc
Complex analysis
complex analysis research reference
Complex variables
Conformal Invariant
convex domain theory
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Dirichlet Problem
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Fixed Point Set
Harmonic Functions
Holomorphic Automorphism
Holomorphic Map
Hopf Lemma
Jordan Curves
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Linear PDE
mathematical physics applications
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Pseudoconvex Domain
Quadrature Domain
reproducing kernel methods
Riemann Mapping
Riemann Mapping Theorem
Riemann Surface
Rotational Symmetry
Schwarz Function
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Symmetric Region
Unit Disc

Product details

  • ISBN 9781032202105
  • Weight: 453g
  • Dimensions: 156 x 234mm
  • Publication Date: 26 Aug 2024
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
  • Language: English
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In spite of being nearly 500 years old, the subject of complex analysis is still today a vital and active part of mathematics. There are important applications in physics, engineering, and other aspects of technology.

This Handbook presents contributed chapters by prominent mathematicians, including the new generation of researchers. More than a compilation of recent results, this book offers students an essential stepping-stone to gain an entry into the research life of complex analysis. Classes and seminars play a role in this process. More, though, is needed for further study. This Handbook will play that role.

This book is also a reference and a source of inspiration for more seasoned mathematicians—both specialists in complex analysis and others who want to acquaint themselves with current modes of thought.

The chapters in this volume are authored by leading experts and gifted expositors. They are carefully crafted presentations of diverse aspects of the field, formulated for a broad and diverse audience. This volume is a touchstone for current ideas in the broadly construed subject area of complex analysis. It should enrich the literature and point in some new directions.

Steven G. Krantz is a professor of mathematics at Washington University in St. Louis. He has previously taught at UCLA, Princeton University, and Pennsylvania State University. He has written more than 130 books and more than 250 scholarly papers and is the founding editor of the Journal of Geometric Analysis. An AMS Fellow, Dr. Krantz has been a recipient of the Chauvenet Prize, Beckenbach Book Award, and Kemper Prize. He received a Ph.D. from Princeton University.